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As shown in Equation 1.84, the four transfer functions in the matrix share the same denominator B(s). Hence the same set of H(j) values apply to the heat uxes at the two surfaces of a wall. The widest application of the TFM has been for design cooling load calculation for buildings, particularly for generation of the factors needed in the simpli ed one-step cooling load calculation method of ASHRAE (2001). For this purpose, the assumption is made that the indoor temperature would be xed and the key concern is the heat ow into the indoor space due

Wagner, EDC-mediated DNA attachment to nanocrystalline CVD diamond lms, Biosensors and Bioelectronics 22, 170 (2006) [81] SQ Lud, M Stutzmann, J A Garrido, in preparation [82] A H rtl, B Baur, M Stutzmann, and JA Garrido, Enzyme-modi ed eld effect transistors a based on surface-conductive single crystalline diamond, Langmuir 24, 9898 (2008) [83] G L Ellman, K D Courtney, V Andres and R M Featherstone: A new and rapid olorimetric determination of acetylcholinesterase activity, Biochemical Pharmacology 7, 88 (1962) [84] A Cornish-Bowden, Fundamentals of Enzyme Kinetics, Third Edition, Portland Press, 2004 [85] S Letant, B Hart, S Kane, M Hadi, S Shields and J Reynolds: Enzyme immobilization on porous silicon surfaces, Advanced Materials 16, 689 (2004) [86] J K Mbouguen, E Ngameni and A Walcarius: Organoclay-enzyme lm electrodes, Analytica Chimica Acta 578, 145 (2006) [87] A Hai, D Ben-Haim, N Korbakov, A Cohen, J Shappir, R Oren, M.

Graph and matrix representations The gene regulatory network can be represented as a set of weights connecting genes in one timestep with genes in another. This matrix of weighted connections determines the effect that each gene in one timestep has on another gene in the next timestep. Figure 8.9 shows a typical genetic network and its weight matrix representation (see also Table 3.1). It is in this way that a matrix can represent a gene regulatory network. However, Figure 8.9 shows two connections into G4, from G2 and G3.

Wk(1) = wk-l(l)P(XNm.,(k) = 0) + W k - l ( 0 ) P ( X N m , , ( k ) = 1).

Sublattices and Cosets A sublattice of a lattice is a lattice A all of whose points lie in the lattice A . The sublattice is generated by a matrix M . As a subgroup of a group, there are cosets associated with a sublattice. A coset of a lattice A is a translation A p of all points in A by p. The set of cosets of A produced by A is denoted A/A ; since the lattice is an Abelian group, A/A is a group. We can write the partition of A into cosets as

E Spira, and S Yitzchaik, Acetylcholinesterase-ISFETs based system for the detection of acetylcholine and acetylcholinesterase inhibitors, Biosensors and Bioelectronics, 22, 605 (2006) [88] J Rubio-Retama, J Hernando, B L pez-Ruiz, A H rtl, D Steinm ller, M Stutzmann, o a u E L pez-Cabarcos, and JA Garrido, Synthetic nanocrystalline diamond as third generation o biosensor support, Langmuir 22, 5837 (2006) [89] H Notsu, T Tatsuma and Akira Fujishima, Tyrosinase-modi ed boron-doped diamond electrodes for the determination of phenol derivatives, J Electroanal Chem 523, 86 (2002) [90] J Wang and J A Carlisle: Covalent immobilization of glucose oxidase on conducting ultrananocrystalline diamond thin lms, Diamond and Related Materials 15, 279 (2006) [91] Y L Zhou, R H Tian and J F Zhi, Amperometric biosensor based on tyrosinase immobilized on a boron-doped diamond electrode, Biosensors and Bioelectronics 22, 822 (2007) [92] W Yang, JE Butler, JN Russell, and R.

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